y" − 3y' + 2y = 4e²t ; y(0) = -3, y '(0) = 5 -e²t 4e2t et + + (1+t)4e²t - 7et 7 7 7 -e²t4te²t et + 7 7 A) 8e2t7et D) + 7

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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evaluate the Laplace Transform of Derivatives

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y" − 3y' + 2y = 4e²t ;
y(0) = -3, y '(0) = 5
-e²t 4e2t et
+
+
(1+t)4e²t - 7et
7
7
7
-e²t4te²t
et
+
7
7
A)
8e2t7et
D)
+
7
Transcribed Image Text:y" − 3y' + 2y = 4e²t ; y(0) = -3, y '(0) = 5 -e²t 4e2t et + + (1+t)4e²t - 7et 7 7 7 -e²t4te²t et + 7 7 A) 8e2t7et D) + 7
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